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Modeling and Empirical Analysis of Option Pricing with Transaction Costs: ASub-Mixed Fractional Brownian Motion Approach | |
Cheng, Zhiyong1![]() | |
2024 | |
发表期刊 | JOURNAL OF DERIVATIVES
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卷号 | 32期号:2页码:56-71 |
摘要 | This article discusses the issue of option pricing in a continuous-time framework with transaction costs. Using the replication strategy that depends on the percentage of transaction costs and the revision interval, the authors develop a closed-form option pricing formula for European call options whose underlying asset price follows a sub-mixed fractional Brownian motion, which can better describe the characteristics of leptokurtosis, fat-tail, and long memory of the underlying asset. In- and out-of-sample empirical analyses on Shanghai Stock Exchange 50 ETF options illustrate the efficiency and accuracy of the sub-mixed fractional Brownian motion model and highlight the importance of including transaction costs in option pricing. |
收录类别 | SSCI |
ISSN | 1074-1240 |
语种 | 英语 |
WOS研究方向 | Business & Economics |
WOS类目 | Business, Finance |
WOS记录号 | WOS:001390138900005 |
出版者 | PAGEANT MEDIA LTD |
原始文献类型 | Article |
EISSN | 2168-8524 |
引用统计 | |
文献类型 | 期刊论文 |
条目标识符 | http://ir.lzufe.edu.cn/handle/39EH0E1M/38804 |
专题 | 统计与数据科学学院 |
通讯作者 | Cheng, Zhiyong |
作者单位 | 1.Northwest Normal Univ, Coll Econ, Lanzhou, Peoples R China; 2.Guangdong Univ Finance, Sch Finance & Investment, Guangzhou, Peoples R China; 3.Lanzhou Univ Finance & Econ, Sch Stat, Lanzhou, Peoples R China |
推荐引用方式 GB/T 7714 | Cheng, Zhiyong,Mao, Xiaoli,Ma, Aiqin. Modeling and Empirical Analysis of Option Pricing with Transaction Costs: ASub-Mixed Fractional Brownian Motion Approach[J]. JOURNAL OF DERIVATIVES,2024,32(2):56-71. |
APA | Cheng, Zhiyong,Mao, Xiaoli,&Ma, Aiqin.(2024).Modeling and Empirical Analysis of Option Pricing with Transaction Costs: ASub-Mixed Fractional Brownian Motion Approach.JOURNAL OF DERIVATIVES,32(2),56-71. |
MLA | Cheng, Zhiyong,et al."Modeling and Empirical Analysis of Option Pricing with Transaction Costs: ASub-Mixed Fractional Brownian Motion Approach".JOURNAL OF DERIVATIVES 32.2(2024):56-71. |
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